arXiv Analytics

Sign in

arXiv:math/0106176 [math.NT]AbstractReferencesReviewsResources

Upper bounds for |L(1,chi)|

Andrew Granville, Kannan Soundararajan

Published 2001-06-20Version 1

Given a non-principal Dirichlet character chi mod q, an important problem in number theory is to obtain good estimates for the size of L(1,chi). In this paper we focus on sharpening the upper bounds known for |L(1,chi)|; in particular, we wish to determine constants c (as small as possible) for which the bound |L(1,chi)| <= (c+o(1)) log q holds.

Related articles: Most relevant | Search more
arXiv:math/0403296 [math.NT] (Published 2004-03-17, updated 2005-03-09)
Apollonian Circle Packings: Number Theory II. Spherical and Hyperbolic Packings
arXiv:2012.02869 [math.NT] (Published 2020-12-04)
Some results on number theory and differential equations
arXiv:math/0404427 [math.NT] (Published 2004-04-23)
Infinite products in number theory and geometry